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Maths

Maths at Benton Park School

Mathematics is essential for everyday life and for understanding the world around us. It supports learning across science, technology, engineering, psychology, geography and many other subjects, while developing the logical thinking and problem-solving skills needed for future study, employment and adult life.

At Benton Park School, we want every student to appreciate the power and relevance of mathematics. Our curriculum develops secure mathematical knowledge, fluency, reasoning and confidence. Students learn how to select appropriate methods, explain their thinking and apply mathematics to familiar and unfamiliar problems.

At Key Stage 3, we use a mastery approach to build strong foundations in number, algebra, geometry, ratio, proportion, probability and statistics. As students progress, the curriculum becomes increasingly sophisticated and provides appropriate support and challenge for different starting points and future destinations.

Students can study mathematics from Year 7 through to the Sixth Form, with pathways including GCSE Mathematics, GCSE Statistics, Level 2 Further Mathematics, Entry Level Mathematics, A-level Mathematics, A-level Further Mathematics and Core Maths.

Beyond lessons, students can take part in chess, maths clubs and the Junior, Intermediate and Senior UK Mathematics Challenges. Sparx Maths supports homework and independent study by providing work tailored to individual students.

How our Maths curriculum is designed

Foundational and powerful mathematical knowledge
Pupils develop secure knowledge across number, ratio and proportion, algebra, geometry and measures, probability and statistics. Essential facts, mathematical language, notation and methods are taught explicitly so that pupils have the foundations needed for increasingly complex learning.

A coherent and carefully sequenced curriculum
Mathematical knowledge is organised so that new learning builds purposefully on what pupils already know. Connections between topics are made explicit. For example, knowledge of fractions supports later work on percentages, ratio, probability and algebra, while understanding graphs supports work on equations, motion and functions.

Progression towards ambitious end points
Pupils move from secure numerical and algebraic foundations towards increasingly sophisticated reasoning, problem-solving and application. Important concepts are revisited and developed in greater depth so that pupils can use mathematics with increasing accuracy, confidence and independence.

Learning designed for memory and fluency
Pupils regularly retrieve and practise previously taught knowledge so that it becomes secure in long-term memory. Carefully planned practice helps pupils recall key facts, recognise mathematical structures and select efficient methods without relying on short-term memorisation.

Mathematical reasoning and communication
Pupils learn to explain their methods, justify conclusions, identify patterns and use mathematical vocabulary and notation accurately. They compare different approaches, test conjectures and develop increasingly formal mathematical arguments and proofs.

Problem-solving and purposeful application
Pupils apply their knowledge to familiar and unfamiliar problems. They learn to identify relevant information, select appropriate strategies, connect different areas of mathematics and evaluate whether their answers are reasonable. Mathematics is also applied to real-life situations and learning in subjects including science, technology, engineering, psychology and geography.

Ambition and inclusion
Every pupil follows an ambitious Maths curriculum. Teaching is adapted through clear explanations, modelling, representations, scaffolding and additional practice. Pupils who need support secure essential foundations, while those who grasp concepts quickly explore greater depth, complexity and mathematical reasoning.

Responsive teaching and purposeful assessment
Assessment checks whether pupils can recall essential knowledge, complete procedures accurately, explain their reasoning and apply mathematics independently. Teachers use this evidence to identify misconceptions, address gaps and decide what needs to be revisited, practised or developed further.

Independent learning and enrichment
Sparx Maths supports homework and independent study by providing work matched to pupils’ learning needs. Pupils can also extend their experience through chess, Maths clubs, additional support and the Junior, Intermediate and Senior UK Mathematics Challenges.

The impact
Pupils become fluent, confident and resilient mathematicians. They can use mathematical knowledge accurately, explain their thinking, solve increasingly complex problems and apply mathematics successfully within school and beyond.

What our pupils learn in Maths

Years 7 to 9: Building secure foundations
Pupils establish strong foundations across number, ratio and proportion, algebra, geometry and measures, probability and statistics. They develop fluency with calculations, mathematical language and notation while learning to identify patterns, explain methods and solve increasingly complex problems.

In Year 7, pupils consolidate and extend essential knowledge from Key Stage 2. They develop their understanding of the number system, fractions, decimals and percentages before applying this knowledge to introductory algebra, geometry, data and probability.

In Year 8, pupils extend their understanding of percentage, ratio, indices, equations and linear graphs. They encounter a broader range of two-dimensional and three-dimensional geometry and learn to interpret increasingly sophisticated statistical representations.

In Year 9, pupils deepen their understanding of proportional relationships, algebraic graphs and geometric reasoning. They study percentage change, error intervals, compound measures, quadratic relationships, Pythagoras’ theorem, constructions, vectors and the comparison of data. These areas prepare pupils for the greater complexity and independence required at Key Stage 4.

Years 10 and 11: Applying and connecting mathematical knowledge
At Key Stage 4, pupils bring together knowledge from across the curriculum and apply it to increasingly complex problems.

In Year 10, pupils deepen their understanding of repeated percentage change, compound measures, simultaneous equations, sequences and different forms of graph. Geometry includes trigonometry, surface area, volume and loci, while probability and statistics develop through set notation, tree diagrams, sampling, cumulative frequency and box plots.

In Year 11, pupils consolidate and apply knowledge from across the GCSE course. Foundation-tier pupils revisit the full range of course content, strengthening fluency, reasoning and problem-solving. Higher-tier pupils also study more advanced content, including surds, quadratics, functions, iteration, trigonometric graphs, the sine and cosine rules, circle theorems, histograms and conditional probability.

All pupils work towards GCSE Mathematics. Additional pathways provide suitable support and challenge. These include Entry Level Mathematics, GCSE Statistics and Level 2 Further Mathematics.

Years 12 and 13: Advanced mathematical thinking
Pupils studying A-level Mathematics develop their understanding through pure mathematics, statistics and mechanics.

In Year 12, pupils extend their knowledge of algebra, functions, graphs, trigonometry, coordinate geometry and vectors. They are introduced to calculus and use mathematical models to explore forces, motion, probability, distributions and statistical hypotheses.

In Year 13, pupils manipulate increasingly complex algebraic expressions and develop their understanding of functions, calculus, trigonometry, sequences and series. Mechanics includes moments, forces and projected motion, while statistics develops through regression, correlation, hypothesis testing and the normal distribution.

Sixth Form pathways include A-level Mathematics, A-level Further Mathematics and Core Maths. These courses support progression to higher education, employment and subjects requiring advanced quantitative reasoning.

Curriculum pathways and qualifications
Pupils follow pathways that maintain ambition while providing appropriate support and challenge.

  • GCSE Mathematics: Pearson Edexcel
  • GCSE Statistics: Pearson Edexcel
  • Level 2 Further Mathematics: AQA
  • Entry Level Mathematics: Pearson Edexcel
  • A-level Mathematics: Pearson Edexcel
  • A-level Further Mathematics: Pearson Edexcel
  • Core Maths: AQA

Detailed Maths curriculum

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